The temperaments listed are 17edo-distinct, meaning that they are all different even if tuned in 17edo. The ordering is by increasing complexity of 3. The temperament of lowest TE complexity supported by the patent val was chosen as the representative for each class of edo-distinctness.

7-limit temperaments

Period generator	Wedgie	Name	Complexity	Commas
17 7	<<1 -8 -2 -15 -6 18]]	Schism	2.544	64/63 360/343
17 5	<<2 1 -4 -3 -12 -12]]	Dichotic	1.588	25/24 64/63
17 8	<<3 10 11 9 9 -3]]		2.822	200/189 375/343
17 6	<<4 2 9 -6 3 15]]	Sidi	2.074	25/24 245/243
17 2	<<5 11 7 6 -3 -15]]		2.799	200/189 245/243
17 4	<<6 3 5 -9 -9 3]]		2.216	25/24 360/343
17 1	<<7 12 3 3 -15 -27]]		3.572	200/189 1728/1715
17 3	<<8 4 1 -12 -21 -9]]		3.250	25/24 2560/2401

11-limit temperaments

Period generator	Wedgie	Name	Complexity	Commas
17 7	<<1 -8 -2 -6 -15 -6 -13 18 14 -10]]		2.271	45/44 64/63 99/98
17 5	<<2 1 -4 5 -3 -12 1 -12 8 28]]	Dichotic	1.630	25/24 45/44 64/63
17 8	<<3 -7 -6 -1 -18 -18 -12 6 22 18]]		2.724	45/44 64/63 375/343
17 6	<<4 2 9 10 -6 3 2 15 16 -3]]	Sidi	1.958	25/24 45/44 99/98
17 2	<<5 11 7 4 6 -3 -11 -15 -29 -13]]		2.592	55/54 80/77 99/98
17 4	<<6 3 5 -2 -9 -9 -24 3 -15 -23]]		2.409	25/24 80/77 99/98
17 1	<<7 12 3 9 3 -15 -10 -27 -21 15]]		3.096	55/54 80/77 245/242
17 3	<<8 4 1 3 -12 -21 -23 -9 -7 5]]		2.877	25/24 80/77 245/242

13-limit temperaments

Period generator	Wedgie	Name	Complexity	Commas
17 7	<<1 -8 -2 -6 -9 -15 -6 -13 -18 18 14 9 -10 -18 -9]]		2.183	40/39 45/44 78/77 99/98
17 5	<<2 1 -4 5 -1 -3 -12 1 -9 -12 8 -6 28 12 -22]]		1.500	25/24 40/39 45/44 65/63 8
17 8	<<3 10 11 16 7 9 9 15 0 -3 2 -21 7 -21 -35]]		2.560	40/39 45/44 65/63 99/98
17 6	<<4 2 9 10 15 -6 3 2 9 15 16 27 -3 9 15]]		2.147	25/24 45/44 65/63 99/98
17 2	<<5 11 7 4 6 6 -3 -11 -9 -15 -29 -27 -13 -9 6]]		2.353	40/39 55/54 65/63 99/98
17 4	<<6 3 5 15 14 -9 -9 3 0 3 24 21 25 21 -7]]		2.433	25/24 45/44 65/63 352/343
17 1	<<7 12 3 9 5 3 -15 -10 -18 -27 -21 -33 15 3 -16]]		2.869	40/39 55/54 65/63 245/242
17 3	<<8 4 1 3 13 -12 -21 -23 -9 -9 -7 15 5 33 34]]		2.801	25/24 65/63 80/77 364/363